Two mirros are inclinded by an angle `30^(@)`. An object is placed `10^(@)` with the mirror `M_(1)`. Find the positons of first two images formed by each mirror. Find the total number of images using (i) direct formula and (ii) counting the images.

Explanation

To solve the problem of finding the positions of the first two images formed by two mirrors inclined at an angle of \(30^\circ\) and an object placed at \(10^\circ\) with respect to mirror \(M_1\), we can follow these steps:

### Step 1: Understanding the Setup
We have two mirrors, \(M_1\) and \(M_2\), inclined at an angle of \(30^\circ\). The object \(O\) is placed at an angle of \(10^\circ\) with respect to mirror \(M_1\).

### Step 2: Finding the First Image from Mirror \(M_1\)
- The first image \(I_1\) formed by mirror \(M_1\) will be at the same angle as the object but on the opposite side of the mirror.
- Since the object is at \(10^\circ\) with respect to \(M_1\), the image \(I_1\) will also be at \(10^\circ\) below \(M_1\).
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